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h性质     
相关语句
  h-property
     H-Property of Orlicz-Sobolev Spaces
     Orlicz-Sobolev空间的H性质
短句来源
     H-property in Musielak - Orlicz sequence spaces
     Musielak-Orlicz序列空间的H性质(英文)
短句来源
     In classical Orlicz sequence spaces, H -point and H-property have been investigated (see [8]).
     在经典Orlicz序列空间中,H点和H性质已被讨论过(见[8]).
短句来源
     H -property is an important property in the geometry of Banach space and H -point is precise and pointwise property of H -property.
     H性质是Banach空间几何理论中的一个重要性质,H点是H性质的精细化、点态化。
短句来源
     This paper studies the H property of Orlicz-Sobolev spaces. By making use of the Orlicz spaces and the Sobolev spaces techniques,sufficient conditions are obtained for the Orlicz-Sobolev spaces equipped with Luxemburg norm and Orlicz norm to have the H-property respectively.
     研究了Orlicz-Sobolev空间的H性质,通过应用Orlicz空间和Sobolev空间技巧分别得到赋Luxemburg范数和赋Orlicz范数的Orlicz-Sobolev空间具有H性质的充分条件。
短句来源
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  h property
     H property is an magnificent concept in Banach space.
     H性质是Banach空间几何理论中的一个重要概念,许多重要的结果都与H性质有关。
短句来源
     H point is the meticulous and pointwise description of the H property.
     H点是H性质的精细化、点态化。
短句来源
     This paper studies the H property of Orlicz-Sobolev spaces. By making use of the Orlicz spaces and the Sobolev spaces techniques,sufficient conditions are obtained for the Orlicz-Sobolev spaces equipped with Luxemburg norm and Orlicz norm to have the H-property respectively.
     研究了Orlicz-Sobolev空间的H性质,通过应用Orlicz空间和Sobolev空间技巧分别得到赋Luxemburg范数和赋Orlicz范数的Orlicz-Sobolev空间具有H性质的充分条件。
短句来源
     Determining the H Property of A Graph by Changing It into Multistage Graph
     用转换成多级图的方法判定图的H性质
短句来源
     Some geometric properties of reverse Cesaro sequences spaces, such as Schauder bases, reflexivity, sequential convergence, H property, convexity and smoothness etc. , are discussed in this paper.
     研究逆Cesaro序列空间的一些几何性质 ,如Schauder基 ,自反性 ,序列收敛性 ,H性质 ,凸性和光滑性等
短句来源
  “h性质”译为未确定词的双语例句
     H—Property in Orlicz Seqence Space
     Orlicz序列空间的H性质
短句来源
     On Some Results of the Property(H) and the Property (Schur)
     关于H性质和Schur性质的一些结果
短句来源
     Property (H) in Orlicz Function Space
     关于Orlicz空间的H性质的注记
短句来源
     After the property (H) and the properyt (Schur) are defined in locally convex space, we consider the heredity of two kinds of property to product spaces and quotient spaces.
     本文在局部凸空间中定义了H性质和Schur性质,考虑了这两种性质在积空间和商空间的遗传。
短句来源
     Also, the necessary and sufficient conditions are given for Banach spaces with bases to have the property (H) or the property (Schur).
     同时,也得到了具无条件基的Banach空间具H性质或Schur性质的充要条件。
短句来源
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  h-property
On the H-property of functionals in Sobolev spaces
      
It is proved that functionals from such classes have the so-called H-property: weak convergence of sequences of arguments and convergence of such sequences with respect to a given functional imply strong convergence.
      
On the H-property of functionals in Sobolev spaces
      
It is proved that functionals from such classes have the so-called H-property: weak convergence of sequences of arguments and convergence of such sequences with respect to a given functional imply strong convergence.
      
  the property (h)
This article deals with the classification of summands of automorphy on locally trivial fibre spaces E(X, Y), the base space X having the property H1 (X,O)=0 and the fibre Y being a compact K?hler manifold.
      
It is evident that in this case the property H is broken, and that the numerical determination itself of H is an ill-posed problem.
      
Note that the property H2G = 0 is an example of a homological Markov property.
      


It is known to all that H-property is playing a important part in theory of Banach space and others. In this paper, our purpose is to discuss H-property of Luxemburg norms and Orlicz norms in Orliez sequence space.Theorem. Following propositions are equivalent.(1). M∈△_2(2). L_(M)~* have property H.(3). L_(M)~* has property H.

众所周知,H性质在Banach空间理论中和逼近论等应用方面都有重要意义。在本文中,我们讨论了Orlicz序列空间关于Luxemburg范数和Orlicz范数的H性质,推广lp(P≥1)空间中已有的结果。

In this paper, we introduce the concepts of subuniform convex Banach spaces and discuss some of their properties. The main results read as follows:

本文提出了一类新的Banach空间——次一致凸Banach空间,初步讨论了它的一些几何特性,诸如自反性、严格凸性和具(H)性质。还研究了它与强光滑空间的关系。结果表明这类新空间保持了一致凸Banach空间的许多好的性质,因此它是一类很有用的Banach空间。

This paper contains three main results. The first is about the properties of the quotient group G/H and the product space G/H. Where H is a subgroup of a topological group G. The Second is that we have proved that the annibilator A of H is an open subgroup of the dual group G when G is a locally compact abelian group and H is its compact group. The third is the identity of G and Z/(?), where G is a compact abelian group A=G and Z is the additive group of integers with discrete topology.

本文包括三个主要结果,第一个关于商群G/H和乘积空间G×G/H的性质,这里H是拓扑群G的一个子群。其次证明了当G是一个局部紧交换群且H是它的紧子群时,H的零化子A是对偶群G的开子群。最后一个结果表明G与Z/A可视为同一,而其中的G是一个紧交换群,=G,Z是带有离散拓扑的整数加群。

 
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